Results 71 to 80 of about 203 (138)
THE TRANSPOSITION AXIOM IN HYPERCOMPOSITIONAL STRUCTURES
The hypergroup (as defined by F. Marty), being a very general algebraic structure, was subsequently quickly enriched with additional axioms. One of these is the transposition axiom, the utilization of which led to the creation of join spaces (join ...
Ch.G. Massouros, G.G. Massouros
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On the alpha-Amenability of Hypergroups
15 pages; Keywords: Hypergroups: Sturm-Liouville, {Ch\'{e}bli-Trim\`{e}che}, Bessel-Kingman.
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Intuitionistic fuzzy set of Γ -submodules and its application in modeling spread of viral diseases, mutated COVID-n, via flights. [PDF]
Firouzkouhi N +4 more
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Soft Substructures in Quantales and Their Approximations Based on Soft Relations. [PDF]
Zhou H +5 more
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Chemical Examples in Hypergroups
Hypergroups first were introduced by Marty in 1934. Up to now many researchers have been working on this field of modern algebra and developed it. It is purpose of this paper to provide examples of hypergroups associated with chemistry.
B. Davvaz, A. Dehghan-Nezhad
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Generalized Fuzzy Rough Approximations on Hypergroups
In this paper, we define the fuzzy set-valued homomorphisms of the canonical hypergroups as a generalization of fuzzy congruences and investigate some of their features.
Canan Akın +2 more
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One considers the hypergroups associated with the HX-groups Z=nZ and with the set of square matrices of order 2, with coefficients in Z=2Z and one calculates their fuzzy grade.
Corsini Piergiulio
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Multidimensional negative definite functions on the product of commutative hypergroups
The main aim of this paper is to give the integral representations for the so called multidimensional negative definite functions defined on the product of commutative hypergroups.
Hossam A Ghany
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Hypergroups represent a generalization of groups, introduced by Marty, that are rich in applications in several sectors of mathematics and in other fields.
Violeta Leoreanu-Fotea +1 more
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A finite quantum hypergroup is a finite-dimensional unital algebra $A$ over the field of complex numbers. There is a coproduct on $A$, a coassociative map from $A$ to $A\otimes A$ assumed to be unital, but it is not required to be an algebra homomorphism. There is a counit that is supposed to be a homomorphism.
Landstad, Magnus B., Van Daele, Alfons
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